Matches in SemOpenAlex for { <https://semopenalex.org/work/W4312127135> ?p ?o ?g. }
- W4312127135 endingPage "4711" @default.
- W4312127135 startingPage "4711" @default.
- W4312127135 abstract "The Cahn–Hilliard–Navier–Stokes model is extensively used for simulating two-phase incompressible fluid flows. With the absence of exterior force, this model satisfies the energy dissipation law. The present work focuses on developing a linear, decoupled, and energy dissipation-preserving time-marching scheme for the hydrodynamics coupled Cahn–Hilliard model. An efficient time-dependent auxiliary variable approach is first introduced to design equivalent equations. Based on equivalent forms, a BDF2-type linear scheme is constructed. In each time step, the unique solvability and the energy dissipation law can be analytically estimated. To enhance the energy stability and the consistency, we correct the modified energy by a practical relaxation technique. Using the finite difference method in space, the fully discrete scheme is described, and the numerical solutions can be separately implemented. Numerical results indicate that the proposed scheme has desired accuracy, consistency, and energy stability. Moreover, the flow-coupled phase separation, the falling droplet, and the dripping droplet are well simulated." @default.
- W4312127135 created "2023-01-04" @default.
- W4312127135 creator A5021876941 @default.
- W4312127135 creator A5087412000 @default.
- W4312127135 date "2022-12-12" @default.
- W4312127135 modified "2023-10-14" @default.
- W4312127135 title "Linear and Energy-Stable Method with Enhanced Consistency for the Incompressible Cahn–Hilliard–Navier–Stokes Two-Phase Flow Model" @default.
- W4312127135 cites W1966158133 @default.
- W4312127135 cites W1987135582 @default.
- W4312127135 cites W2007925187 @default.
- W4312127135 cites W2046528357 @default.
- W4312127135 cites W2048343906 @default.
- W4312127135 cites W2082093556 @default.
- W4312127135 cites W2144492518 @default.
- W4312127135 cites W2166216938 @default.
- W4312127135 cites W2327646252 @default.
- W4312127135 cites W2584282457 @default.
- W4312127135 cites W2592447056 @default.
- W4312127135 cites W2626341890 @default.
- W4312127135 cites W2728655328 @default.
- W4312127135 cites W2766149883 @default.
- W4312127135 cites W2784674224 @default.
- W4312127135 cites W2785099619 @default.
- W4312127135 cites W2790393297 @default.
- W4312127135 cites W2891985860 @default.
- W4312127135 cites W2894934382 @default.
- W4312127135 cites W2906711861 @default.
- W4312127135 cites W2907263463 @default.
- W4312127135 cites W2915425445 @default.
- W4312127135 cites W2962738836 @default.
- W4312127135 cites W2972036117 @default.
- W4312127135 cites W2998737062 @default.
- W4312127135 cites W3005897419 @default.
- W4312127135 cites W3013911728 @default.
- W4312127135 cites W3080973674 @default.
- W4312127135 cites W3094304142 @default.
- W4312127135 cites W3145610091 @default.
- W4312127135 cites W3155529219 @default.
- W4312127135 cites W3164143613 @default.
- W4312127135 cites W3172401322 @default.
- W4312127135 cites W3191430272 @default.
- W4312127135 cites W3199238607 @default.
- W4312127135 cites W3203769271 @default.
- W4312127135 cites W3204631558 @default.
- W4312127135 cites W3216292451 @default.
- W4312127135 cites W4206457962 @default.
- W4312127135 cites W4214645764 @default.
- W4312127135 cites W4221139231 @default.
- W4312127135 cites W4224919488 @default.
- W4312127135 cites W4225429166 @default.
- W4312127135 cites W4226437195 @default.
- W4312127135 cites W4307997618 @default.
- W4312127135 cites W2158436142 @default.
- W4312127135 doi "https://doi.org/10.3390/math10244711" @default.
- W4312127135 hasPublicationYear "2022" @default.
- W4312127135 type Work @default.
- W4312127135 citedByCount "1" @default.
- W4312127135 countsByYear W43121271352023 @default.
- W4312127135 crossrefType "journal-article" @default.
- W4312127135 hasAuthorship W4312127135A5021876941 @default.
- W4312127135 hasAuthorship W4312127135A5087412000 @default.
- W4312127135 hasBestOaLocation W43121271351 @default.
- W4312127135 hasConcept C105795698 @default.
- W4312127135 hasConcept C112972136 @default.
- W4312127135 hasConcept C119857082 @default.
- W4312127135 hasConcept C121332964 @default.
- W4312127135 hasConcept C134306372 @default.
- W4312127135 hasConcept C135402231 @default.
- W4312127135 hasConcept C15744967 @default.
- W4312127135 hasConcept C186370098 @default.
- W4312127135 hasConcept C18762648 @default.
- W4312127135 hasConcept C24822716 @default.
- W4312127135 hasConcept C2524010 @default.
- W4312127135 hasConcept C2776029896 @default.
- W4312127135 hasConcept C2776436953 @default.
- W4312127135 hasConcept C2781278361 @default.
- W4312127135 hasConcept C28826006 @default.
- W4312127135 hasConcept C33923547 @default.
- W4312127135 hasConcept C38349280 @default.
- W4312127135 hasConcept C41008148 @default.
- W4312127135 hasConcept C50415386 @default.
- W4312127135 hasConcept C57879066 @default.
- W4312127135 hasConcept C77805123 @default.
- W4312127135 hasConcept C84655787 @default.
- W4312127135 hasConcept C93779851 @default.
- W4312127135 hasConcept C97355855 @default.
- W4312127135 hasConceptScore W4312127135C105795698 @default.
- W4312127135 hasConceptScore W4312127135C112972136 @default.
- W4312127135 hasConceptScore W4312127135C119857082 @default.
- W4312127135 hasConceptScore W4312127135C121332964 @default.
- W4312127135 hasConceptScore W4312127135C134306372 @default.
- W4312127135 hasConceptScore W4312127135C135402231 @default.
- W4312127135 hasConceptScore W4312127135C15744967 @default.
- W4312127135 hasConceptScore W4312127135C186370098 @default.
- W4312127135 hasConceptScore W4312127135C18762648 @default.
- W4312127135 hasConceptScore W4312127135C24822716 @default.
- W4312127135 hasConceptScore W4312127135C2524010 @default.
- W4312127135 hasConceptScore W4312127135C2776029896 @default.